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-   -   Congruent prime numbers that preserves the modulo as the largest prime factor of the sum (https://www.mersenneforum.org/showthread.php?t=26479)

Hugo1177 2021-02-09 17:58

Congruent prime numbers that preserves the modulo as the largest prime factor of the sum
 
Algorithm that could help to factorize composite numbers.
[URL="https://www.researchgate.net/publication/349145264_Congruent_prime_numbers_that_preserves_the_modulo_as_the_largest_prime_factor_of_the_sum"]https://www.researchgate.net/publication/349145264_Congruent_prime_numbers_that_preserves_the_modulo_as_the_largest_prime_factor_of_the_sum[/URL]

Batalov 2021-02-09 18:37

Ok, here is the deal.

[B][COLOR="DarkRed"]@Hugo1177, Next thread with the next "paper" that you "advertise" here after already having "published" it at researchgate (which will "publish" any trash) - will get deleted. Such posting will fall into the category of spam. And as a seasoned spammer, you will be banned as well.[/COLOR][/B]

We are not a promotion board of sheer nonsense published elsewhere. It is bad enough that you waste some other website's disk space. We will not contribute to this e-waste. You have been warned.

Uncwilly 2021-02-09 18:43

This is not worth the bits it is written on.
You have some weird a priori knowledge thing going on it looks like. For numbers the size you are pointing out, the time to find factors is trivial.

Hugo1177 2021-02-09 20:11

[QUOTE=Uncwilly;571224]This is not worth the bits it is written on.
You have some weird a priori knowledge thing going on it looks like. For numbers the size you are pointing out, the time to find factors is trivial.[/QUOTE]

I could do with the number of people that [SPOILER]$#%^ *%$# !@#%#@[/SPOILER] in 1 month but is a number very big for my computer

Batalov 2021-02-09 20:15

... and good-bye, Pedro.

LaurV 2021-02-11 07:40

Lovely, somebody put a lid to this moron. He was stepping on my nerves too.


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